Question

the following situation involves a rate of change that is constant. write a statement that describes how one variable changes with respect to the other, give the rate of change numerically (with units), and use the rate of change rule to answer any questions. you run along a path at a constant speed of 2.3 miles per hour. how far do you travel in 1.1 hours? in 3.3 hours? b. the distance traveled varies with respect to time with a rate of change of 2.3 h/mi. c. time varies with respect to distance traveled with a rate of change of 2.3 mi/h. d. time varies with respect to distance traveled with a rate of change of 2.3 h/mi. what is the distance traveled after 1.1 hours? 2.53 miles (type an integer or a decimal.) what is the distance traveled after 3.3 hours? □ miles (type an integer or a decimal.)

Explanation:

Step1: Recall the formula for distance

The formula relating distance ($d$), speed ($v$), and time ($t$) is $d = v \times t$. Here, the speed $v = 2.3$ miles per hour, and we need to find the distance for $t = 3.3$ hours.

Step2: Substitute the values into the formula

Substitute $v = 2.3$ and $t = 3.3$ into the formula $d = v \times t$. So, $d = 2.3 \times 3.3$.

Step3: Calculate the product

Calculate $2.3 \times 3.3$. $2.3\times3.3 = 7.59$.

Answer:

7.59